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16 votes
Accepted

8x8 grid with no unmarked L-pentomino

I think the answer is cells. One way to achieve it is as follows: There is a straightforward proof that this is the minimum possible. Bonus for some other pentominoes:
Bubbler's user avatar
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6 votes

8x8 grid with no unmarked L-pentomino

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Evan Semet's user avatar
1 vote

Is it possible to arrange the free n-minoes of orders 2, 3, 4 and 5 into a rectangle?

A simpler method to see that 4x22 is possible:
Bubbler's user avatar
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7 votes

Is it possible to arrange the free n-minoes of orders 2, 3, 4 and 5 into a rectangle?

Here's a solution to the 4x22. It's made up of a 4x(2,3,4,6,7). 4x(1,2,3,4,5,7) and 4x(1,2,3,4,6,6) are both impossible.
theonetruepath's user avatar
7 votes
Accepted

Is it possible to arrange the free n-minoes of orders 2, 3, 4 and 5 into a rectangle?

The answer is Apologies for reusing OP's colour scheme. The big violet blob consists of the Z pentomino and the T tetris piece.
Bass's user avatar
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